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Force convergence using the LLG method at finite temperature #643
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Hi @XueMaXue, this is just a consequence of the finite temperature noise. The random kicks will always perturb the system away from the actual local energy minimum (where the torque would be exactly zero). |
Thank you for your answer. If I apply a magnetic field and DEPONDT solver also using, will there be noise? |
Yes, if |
If the temperature is 0, can I use this solver? If I use the DEPONDT solver, I find that there is noise. |
The solver should work just as well at zero temperature. Seeing noise in this situation is definitely not expected! Would be good to verify that the temperature is indeed zero. I don't know how you are running Spirit, but, with default settings, the If you indeed still find noise, it would be interesting to see your exact simulation setup |
Will look into this later. I can test if I can reproduce what you're seeing, but I'll probably need to know a bit more about the hamiltonian parameters and the geometry of the system. |
10T 2.zip |
Dear all,
I am using llg and applying temperature, and using the DEPONDT solver. I would like to ask why the Maximum torque is always around 0.2? Is it not converging? Do I need to run all the steps?
In addition, I would like to know if Spirit still cannot calculate the bulk structure of hcp?
Best regards,
Xue Ma
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